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![Page 1: Robert X. Black Rebecca Westby Yun-Young Lee School of Earth and Atmospheric Sciences Georgia Institute of Technology, Atlanta, Georgia.](https://reader036.fdocuments.us/reader036/viewer/2022081603/56649ecb5503460f94bd9ed8/html5/thumbnails/1.jpg)
Extreme Temperature Regimes during the Cool Season:
Recent Observed Behavior and Low Frequency Modulation
Robert X. BlackRebecca WestbyYun-Young Lee
School of Earth and Atmospheric SciencesGeorgia Institute of Technology, Atlanta, Georgia
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General Research Approach & Datasets
♠ Identify extreme temperature regimes (ETRs) in terms of regional anomalies in surface air temperature or wind chill index (Walsh et al 2001; Osczevski and Bluestein 2005)
➙ WCI = F (surface air temperature, wind speed)
♥ Basic data: Daily averaged reanalysis data
➙ NCEP/NCAR Reanalyses (1949 – 2010)
(Kalnay et al 1996; used for statistical analyses)
➙ NASA-GMAO MERRA (1979 – 2010)
(Bosilovich 2008; used for synoptic-dynamic analyses)
♣ Anomalies defined as normalized departures of either air temperature or wind chill index from daily normal during the months of December, January & February
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Research Approach: Regional Metrics
♠ For each day of the cool season, we construct the areal average of surface air temperature and wind chill index over the following regions (MW, NE, SE):
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Research Approach: Regional Metrics
♠ Areal average metrics are then used to identify discrete episodes of anomalous temperature/WCI
1) Number of days: N = # days temperature anomaly is: above +nσ (warm events) or below –nσ (cold events)where n = 1, 1.5 or 2
2) Impact Factor: Sum normalized anomaly values for all days exceeding threshold value during each winter.
3) Peak Amplitude: Assess largest magnitude (normalized anomaly) warm and cold event for each winter
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Results: Number of Cold Days in Southeast Region
♠ Assess interannual variability; contrast temperature and wind chill criteria; vary anomaly threshold (-1σ, -1.5σ, -2σ)
♥ Temperature andwind chill resultsalmost identical
♣ No statistically significant trends(similar to Walsh et al., 2001)
♦ Basic conclusionsinsensitive to anomaly thresholdchosen
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Cold Days in Southeast: # of Days vs. Impact Factor
♠ Relatively little difference observed in interannual behavior
♥ No significantreduction infrequency or impact factor
♣ Past 2 winters(09/10 & 10/11)rank in the top 5 among the last 60 years (!)
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Warm Days in Southeast: # of Days vs. Impact Factor
♠ Relatively little difference observed in interannual behavior
♥ StatisticallySignificantdownward trend
♣ Very low valuesduring last twowinter seasons(09/10 & 10/11)
♦ Employ Numberof Days measurein remaininganalyses
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Low Frequency Modulation of Temperature Regimes
Correlation Assessment for the Southeast Region
Low Frequency Mode Correlation for the Southeast
Number of Cold Days Number of Warm DaysT' Twc' T' Twc'
Seasonal Mean AO Index -0.48 -0.48 0.45 0.46Seasonal Mean NAO Index -0.51 -0.52 0.41 0.43Seasonal Mean PNA Index 0.27 0.25 -0.60 -0.58Seasonal Mean PDO Index 0.32 0.31 -0.63 -0.61Seasonal Mean MEI Index 0.08 0.09 -0.46 -0.43
Seasonal Mean Nino 3.4 Index 0.06 0.07 -0.45 -0.43Seasonal Mean SOI Index -0.01 -0.04 0.31 0.27
Significant at the 5% confidence level Significant at the 10% confidence level
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Low Frequency Modulation of Temperature Regimes
Correlation Assessment for the Northeast Region
Low Frequency Mode Correlation for the Northeast
Number of Cold Days Number of Warm DaysT' Twc' T' Twc'
Seasonal Mean AO Index -0.30 -0.34 0.56 0.51Seasonal Mean NAO Index -0.29 -0.31 0.51 0.48Seasonal Mean PNA Index 0.10 0.11 -0.24 -0.21Seasonal Mean PDO Index 0.24 0.25 -0.35 -0.34Seasonal Mean MEI Index 0.03 0.04 -0.14 -0.13
Seasonal Mean Nino 3.4 Index 0.01 0.04 -0.18 -0.16Seasonal Mean SOI Index -0.06 -0.07 0.01 0.01
Significant at the 5% confidence level Significant at the 10% confidence level
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Low Frequency Modulation of Temperature Regimes
Correlation Assessment for the Midwest Region
Low Frequency Mode Correlation for the Midwest
Number of Cold Days Number of Warm DaysT' Twc' T' Twc'
Seasonal Mean AO Index -0.24 -0.26 0.40 0.41Seasonal Mean NAO Index -0.22 -0.25 0.41 0.43Seasonal Mean PNA Index -0.06 -0.02 0.28 0.26Seasonal Mean PDO Index 0.08 0.13 0.10 0.09Seasonal Mean MEI Index -0.13 -0.09 0.24 0.24
Seasonal Mean Nino 3.4 Index -0.16 -0.12 0.19 0.20Seasonal Mean SOI Index 0.15 0.12 -0.24 -0.26
Significant at the 5% confidence level Significant at the 10% confidence level
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Regional Influence of Low Frequency Mode: NAO
♠ Linear regression of near surface streamfunction w/NAO
♥ Positive NAO:Anomaloussoutherlyflow overEastern US
♣ Negative NAO:Anomalousnortherlyflow overEastern US
Modulation of Kaspi & Schneider (2011) mechanism?
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Regional Influence of Low Frequency Mode: PDO
♠ Linear regression of near surface streamfunction w/PDO
♥ Positive PDO:Anomalousnortherlyflow overEastern US
♣ Negative PDO:Anomaloussoutherlyflow overEastern US
Role of PDO appears to be more robust than that of PNA
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Low Frequency Modulation of Temperature Regimes
Multiple Linear Regression: Warm Waves in Southeast
♠ Multicollinearity: BKW Variance decomposition
♥ Residual autocorrelation: No (Durbin-Watson statistic)
♣ Together AO & PDO account for ~48% of variance
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Low Frequency Modulation of Temperature Regimes
Multiple Linear Regression: Warm Waves in Northeast
♠ Multicollinearity: BKW Variance decomposition
♥ Residual autocorrelation: Yes (apply Cochrane-Orcutt)
♣ Together NAO & PDO account for ~31% of variance
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Preliminary Analyses of Model Simulations
♠ CAM4 1° IPCC-AMIP Ensemble Member #1 Case Name: f40.1979_amip.track1.1deg.001
♥ CCSM4 1° 20th Century Ensemble Member #4 Case Name: b40.20th.track1.1deg.008
♣ Objectives of diagnostic studies of historical simulations:
➙ Assess behavior of and long-term variability in ETRs
➙ Assess modulation of ETRs by low frequency modes
➙ Assess structure and behavior of low frequency modes
➙ Provide feedback on weather-climate representation
♦ Ultimate objective: Assess likely future changes in ETR behavior and ETR-low frequency mode linkages
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Cold Days in Southeast: NCEP, CAM4 & CCSM4
♠ General nature of interannual behavior appears similar
♥ No significanttrends observed
♣ Weak correlationsamong time series(not unexpected)
♦ Need to examinemore simulations& more models(CMIP5)
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Low Frequency Modes: NCEP, CAM4 & CCSM4
Example: Near surface structural manifestation of PNA teleconnection pattern (sea level pressure field)
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Summary
♠ Cool season warm waves have decreased over Southeast
♥ No other significant trends are observed (in particular there is no evidence for decreases in cold air
outbreaks)
♣ Winters of 2009/10 & 2010/11 rank in the top 5 most severe in terms of cold air events over the Southeast
♦ Pronounced interannual modulation of cool season ETRs by leading modes of low frequency variability
♠ Implication: Accurate representation of regional ETR variability by climate models is critically dependent on
the veracity of the simulated low frequency modes
♥ Near term efforts: Observed life cycles & dynamics; Assessment of ETRs in CMIP5 historical model runs
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Backup Slides
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Distribution of Normalized Temperature Anomalies
Predominantly symmetric distribution (skewness ≈ -0.28)
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Research Approach: Regional Metrics
♠ Sensitivity Analyses:
♥ 1) NCEP/NCAR reanalyses vs. NASA-GMAO MERRA
♣ 2) NCEP/NCAR First 30 years vs.Last 30 years
♦ Little Sensitivityfound in eitheranalysis
➙ MERRA: Slightlylarger amplitude
➙ NCEP: Statistical stationarity
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Research Approach: Regional Metrics
♠ The areal average temperature metric is combined among all winters for each calendar day to assess seasonal cycles in the mean and standard deviation.
♥ Seasonal cycles are smoothed using Fourier analysis (keep1st 6 harmonics)
♣ Example: Seasonal cycle forSoutheast Region
➙ mean T (μ) ➙ standard
deviation (σ)
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WCI (oF) = 35.74 + 0.6215T – 35.75V0.16 + 0.4275TV0.16
Where V is the wind speed in m/s & T is air temperature in oF
Following Osczevski and Bluestein 2005
Wind Chill Definition
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Distinction between T & WCI Events
♠ Generally identify the same events but the relative magnitude (ranking) of events typically varies
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Number of Days CAO Analyses – SE Region
a1=0.3440 a1=0.3465
neff = 31.23809524 ≈ 31 neff = 31.06126996 ≈ 31
Where neff = n*(1- ρ)/(1 + ρ) and ρ is the lag-1 autocorrelation coefficient (from Wilks, 2006)